Write an expression that is equivalent to 3k-18. 3k-18=◻(k-?)

Factor Out Common Factor: Factor out the common factor from the expression 3k-18. To factor out the common factor, we look for a number that divides both terms in the expression. The number 3 is a common factor of both 3k and -18. So, we can write 3k-18 as 3(k-6).Verify Factored Expression: Verify that the factored expression is equivalent to the original expression. To verify, we can distribute the 3 back into the parentheses to see if we get the original expression: 3(k-6) = 3*k - 3*6 = 3k - 18. Since this is the original expression, our factoring is correct.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Write an expression that is equivalent to $3k-18.$ $\newline$ $3k-18=\square(k-\ ?)$

View step-by-step help

Home

Math Problems

Algebra 2

Sin, cos, and tan of special angles

Full solution

Q. Write an expression that is equivalent to

3k-18.

\newline

3k-18=\square(k-\ ?)

Factor Out Common Factor: Factor out the common factor from the expression $3k-18$ . To factor out the common factor, we look for a number that divides both terms in the expression. The number $3$ is a common factor of both $3k$ and $-18$ . So, we can write $3k-18$ as $3(k-6)$ .
Verify Factored Expression: Verify that the factored expression is equivalent to the original expression. $\newline$ To verify, we can distribute the $3$ back into the parentheses to see if we get the original expression: $\newline$ $3(k-6) = 3\cdot k - 3\cdot 6 = 3k - 18$ . $\newline$ Since this is the original expression, our factoring is correct.